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542 CAMEL Control of MO-SMS The CAMEL control of MO-SMS entails that a CAMEL relationship may be established between the MSC and the gsmSCF or between the SGSN and the gsmSCF CAMEL control of MO-SMS is a subscribed service, which implies that the subscriber has CAMEL subscription data in the HLR: MO-SMS-CSI38 MO-SMS-CSI is sent from HLR to MSC, during registration in the MSC or to the SGSN, on attachment to the SGSN 5421 Location Update Refer to Figure 563; when the subscriber registers in the MSC or attaches at the SGSN, the MSC or SGSN initiates location update procedure The MSC or SGSN reports to the HLR which CAMEL phases it (the MSC or SGSN) supports If CAMEL phase 3 is supported, then the HLR may send MO-SMS-CSI to the MSC or SGSN If CAMEL phase 3 is not supported, then the HLR may take fallback action, such as suppressing TS22 or allowing normal registration without CAMEL Fallback action may normally be con gured per subscriber CAMEL does not, however, specify the fallback actions The MAP insert subscriber data message, which forms part of the location update procedure, may also contain, besides the MO-SMS-CSI, a selection of the other CSIs, such as O-CSI, VT-CSI etc The sending of subscriber data from HLR to MSC or SGSN may also be triggered by a data restoration procedure in the MSC or SGSN; in addition, the HLR may perform stand-alone subscriber data update or deletion 5422 CAMEL Service Invocation When the subscriber is registered in the MSC and has appropriate subscription data, she may send SMSs If MO-SMS-CSI is present in the MSC, then the submission of an SMS by that subscriber leads to unconditional triggering of a CAMEL service The CAMEL service is identi ed by the contents of MO-SMS-CSI; see Section 543 Figure 564 depicts the process for MSC-based SMS submission; the same architecture applies to SGSN-based SMS submission The CAP information ow between smsSSF and gsmSCF contains information that is obtained from the SMS header; the content of the SMS, ie the text string or data string, is not sent to the gsmSCF The gsmSCF instructs the smsSSF to continue SMS submission, after which the MSC will send the MAP message MO-ForwardSM to the SMS-IWMSC The SMS-Submit message is described in 3GPP TS 23040 [79]; it is one of the transfer protocol data units (TPDU) used for SMS transfer Some of the TPDUs relate to MS-to-SMSC data transfer; other TPDUs relate to SMSC-to-MS data transfer Table 525 lists the available TPDUs.

where the interchange of the order of summation is justi ed by the non-negativity of the terms Next let m in (358) On the right-hand side of (358) it is not allowed to interchange limit and summation (except when I is nite) However, we can apply Fatou s lemma from Appendix A Using (354), we nd j

When Charles decided to dive into something, he usually opted for the deep end And so it was that Walgreens opened its first New York store right in the middle of it all: at 1501 Broadway and 44th Street, in the Paramount Theater Building The new store was stocked with one of the best perfume counters in the city to ensure its survival until, the executives hoped, the rest of the store caught on with the neighborhood

k pkj ,

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Next we conclude that the equality sign must hold in this relation for each j I , otherwise we would obtain the contradiction j >

k

VPLMN HPLMN HLR MAP MSC Registration UE Attachment SGSN MAP MSC or SGSN Location update [supported CAMEL phases = CAMEL phase 3] Insert subscriber data [MO-SMS-CSI; TS22; ] HLR Subscriber data MO-SMS-CSI TS22

We have now veri ed that the j satisfy the equilibrium equations (356) The (n) equation (357) cannot be directly concluded from j I pij = 1 for all n 1

(359)

(3510)

Next we prove that the solution to the equilibrium equations (356) is uniquely determined up to a multiplicative constant As a by-product of this proof we will |xj | < be any solution nd that j I j must be equal to 1 Let {xj } with to the equation (356) Substituting this equation into itself, we nd xj =

.

j I,

38 This subscription element was initially called SMS-CSI; with the introduction of MT-SMS control in 3GPP Rel-5, SMS-CSI was renamed MO-SMS-CSI SMS-CSI and MO-SMS-CSI are, however, identical

where the interchange of the order of summation in the second equality is justi ed by Theorem A1 in Appendix A By repeated substitution we nd xj = (n) I x p j , j I for all n 1 Averaging this equation over n, we nd after an interchange of the order of summation (again justi ed by Theorem A1 in Appendix A) that xj =

Letting m and using (354) together with the bounded convergence theorem from Appendix A, it follows that xj = j

This proves that any solution to (356) is uniquely determined up to a multiplicative constant Summing both sides of the latter equation over j , we nd xj =

j

TPDUs for short message service Direction MS to SMSC MS to SMSC MS to SMSC SMSC to MS SMSC to MS SMSC to MS Description This TPDU contains a short message to be sent to the SMSC This TPDU is used to send an SMS command from MS to SMSC This TPDU constitutes an acknowledgement or an error indication related to SMS delivery or status report delivery This TPDU is used to transfer a short message from SMSC to MS This TPDU conveys an SMS status report from SMSC to MS This TPDU constitutes an acknowledgement or an error indication related to SMS submission or SMS command

Though we are mainly concerned with the Cesaro limit of the n-step transition probabilities, we also state a result about the ordinary limit If the regeneration (n) state r from Assumption 331 is aperiodic, then by Theorem 224, limn prj exists for all j From this result it is not dif cult to obtain that

n (n) lim pij = j ,

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